2018
DOI: 10.1002/ep.13091
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Optimizing the synthesis of terbium(III) molybdate nanoplates through an orthogonal array design

Abstract: The study focuses on the application of orthogonal array design for optimizing of the experimental parameters influencing the synthesis of terbium(III) molybdate nano‐plates through the direct precipitation method (DPM). The method conditions, included the concentrations of the cation and anion solutions (Cx and Cy), flow rate of adding the cation solution to that of the anion (Fx), and reactor temperature (Tz), were optimized in terms of the thickness of the produced nanoplates. Performing the analysis of var… Show more

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Cited by 2 publications
(1 citation statement)
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“…Because there are many synthesis parameters, optimizing the synthesis parameters is always formidably time-consuming and costly. To vary multiple factors simultaneously with a relatively small number of experimental runs and estimate separately the effect of each factor on a response variable, the orthogonal experiment design (also known as the Taguchi design method) was used in this work because it is a highly efficient approach to deal with multifactor experiments and identify the optimal levels (settings) by an orthogonal design table. It selects representative points from full factorial experiments in such a way that they are uniformly distributed in the testing range. Thus, the points can represent the overall situation and are highly efficient for the arrangement of multifactor experiments.…”
Section: Introductionmentioning
confidence: 99%
“…Because there are many synthesis parameters, optimizing the synthesis parameters is always formidably time-consuming and costly. To vary multiple factors simultaneously with a relatively small number of experimental runs and estimate separately the effect of each factor on a response variable, the orthogonal experiment design (also known as the Taguchi design method) was used in this work because it is a highly efficient approach to deal with multifactor experiments and identify the optimal levels (settings) by an orthogonal design table. It selects representative points from full factorial experiments in such a way that they are uniformly distributed in the testing range. Thus, the points can represent the overall situation and are highly efficient for the arrangement of multifactor experiments.…”
Section: Introductionmentioning
confidence: 99%